A 36-lb triangular plate is supported by three wires as shown. Determine the tension in each wire, knowing that a 6in. 19 D 24 in. C a B. 16 in.- 8 in.

Q: Determine the coordinates of the mass center of the welded assembly of uniform slender rods made…

A:

Q: Q/: Determine the bar force in each member of the trusses by the method of joint. 30 kN 30 kN 30 kN…

A:

Q: 6. A 100 N force acts along 10 points the line AB, as shown in the figure below. Determine the…

A: Consider the given figure  Given data F=100 NL=20 mmB=20 mmL and B are length and breath of the…

Q: Determine the coordinates of the mass center of the welded assembly of uniform slender rods made…

A:

Q: For the beam shown, calculate the maximum bending stress. P = 50; a = 246; b = 308 Round your answer…

A:

Q: 11. The rectangular plate is made up of 1-ft squares as Shown. A 30-lb force is applied at point A…

A:

Q: The force in member AB of truss joint B shown in figure is given a 15 N B• - 10 N AB

A:

Q: rods made of aluminum and steel. All connections are pin joints. Determine the maximum force P that…

A:

Q: The aluminum rod AB (G=27 GPa, T₁ = 650 N-m) is bonded to the brass rod BD (G = 39 GPa, Tg = 1,300…

A: Given : Properties of aluminum rod AB : G = 27 GPa , Ta = 650 N.m Properties of Brass rod BD : G =…

Q: DETERMINE FORCE (N) OF MEMBER EG in the truss shown. F1 = 292 N F2 = 767 N F3 = 348 N a = 32 degree…

A: Using joint method

Q: Figure 2 shows a structure with steel bars. The bar AB has E= 30,000 ksi and I= 0.1198 in“. The…

A:

Q: The beam cross section shown below has been proposed for a short pedestrian bridge.  The cross…

A: Given data  Shear force (V) = 225 KN = 225 × 103 N Iz = 325870000 tw = 14mm

Q: 3.Calculate and determine the nature of all forces in the bar using the point balance method 800 N 3…

A:

Q: Two wires AB and AC are made of steel and wire AD is made of copper. Before the 150 lb load is…

A:

Q: Question The electric motor exerts 600 Nm torque on the aluminum shaft ABCD when it is rotating at a…

A: T = 600 Nm GBC = 16 GPa or 16000 MPa GCD = 12 GPa or 12000 MPa dBC = 30 mm

Q: DETERMINE FORCE (N) OF MEMBER EG in the truss shown. F1 = 262 N F2 = 873 N F3 = 440 N a = 39 degree…

A:

Q: Q3: Determine the reactions at the supports. Assume the support at A is fixed and that at B is a…

A:

Q: Determine the force in each member of the loaded truss. The force is positive if in tension,…

A:

Q: For the truss shown below, P = 9.2 kips, a = 8 ft, and b = 6 ft. Determine the force in member 3…

A: Given :- P = 9.2 kips               a = 8 ft               b = 6 ft To find :- force in member 3

Q: A В C D a E F G Н F

A: using method of sections sign convention tensile =+ compressive = -

Q: A В D 400 mm, 625 mm 1. The aluminum rod, AB (G = 27 GPa), is bonded to a brass rod BD (G = 39 GPa)…

A: Given:- The modulus of rigidity of aluminum rod AB = 27 GPa The modulus of rigidity of brass rod BD…

Q: Determine the force in each member of the loaded truss. The force is positive if in tension,…

A:

Q: Refer image below

A: Given data: Steel:L=2 mDi=70 mmDe=100 mmBronze:L=1.5 mD=70 mm

Q: 1. The lower ends of the three bars in the figure are at the same level before the uniform rigid…

A: Step 1: Step 2: Step 3: Step 4:

Q: DETERMINE THE FORCE (Ib) IN MEMBER BD OF THE ROOF TRUSS SHOWN GIVEN THE DATA BELOW: F1 = 80 lb F2 =…

A:

Q: Consider the beam shown in (Eigure 1). Set F= 65 kN. Neglect the thickness of the beam. Figure 2 m…

A:

Q: he beam cross section shown below has been proposed for a short pedestrian bridge.  The cross…

A: Given Data:h=470mmtw=14mmd=120mmt=9.6mmArea of pipe A=3330mm2

Q: The

A: LAB=10/cos40°=13.05 ft  LAD=10/cos20∘=10.64 ft ΣFV=0PABcos40∘+PAC+PADcos20∘=10(1000)…

Q: Determine the force in each member of the loaded truss. The force is positive if in tension,…

A:

Q: 1. D 2. B II.Point out zero-force members A B D

A:

Q: The beam cross section shown below has been proposed for a short pedestrian bridge. The cross…

A: observe the diagram shown below carefully width of the web from end of pipe joint to point k =…

Q: bar is horizontal and the rods are stress-free. Determine the stress in each rod if temperature of…

A: EquilibriumPA=2 PCσAAA =2σcACσA300=2σC1200σA=8σC

Q: dAB =? dec 40 тm 0 (+) A B C T 1200 тm 800 тm

A:

Q: Ultimate strength is the highest ordinate in the tress-strain diagram.

A: Power can be defined as energy divided by time. The unit of power is watt. Power and time are…

Q: The rigid bar BC is supported by the steel rod AC of cross-sectional area 0.35 in2. Find the…

A: Given:- P=3684 lbx=10 ftθ=58.3oE=29329 ksiCross sectional area of rod=0.35 in2 To find:- Elongation…

Q: allowed.

A: Given data- Diameter of the solid segment 1 d1 = 41 mm= 0.041mDiameter of the solid segment 2 d2 =…

Q: For the beam shown, calculate the bending stress at a point 70 mm. from the top of the beam. P = 59,…

A:

Q: The piece of plastic is originally rectangular. After the application of force, it deformed in the…

A: L = 500mm B = 800mm ∆Cx = a = 2mm∆Cy = b = 1.5mm∆Dx = c = 4mm∆Dy = b = 1.5mm

Q: complete solution please 4 DECIMALS thank you Calculate the moment of inertia (in in^4). Calculate…

A: As per Bartleby policy i can answer  only first 3 subparts only. Please upload other questions…

Q: Statics Civil engineering  The plate is suspended how using three cables applying the forces shown.…

A: Given:- A plate is suspended using three cables  The forces in the cables are:- FBA = 350 lb FDA =…

Q: Determine the coordinates of the mass center of the welded assembly of uniform slender rods made…

A: Divide the structure into four segments then using formula of composite section centroid the value…

Mechanics of Solids

It is the study of the behavior of solid materials, their characteristics under various circumstances such as variation in external forces, temperature, and other internal factors. It is one of most important study in the field of engineering science, especially chemistry and mechanical engineering. In rigid body, the idealization of the solid body in which deformation is neglected. Deformation is known as the force acting on the solid state system which exerts change in its shape of the body but it continues to be at rest or in a uniform motion but it cannot accelerate. But those solid systems do have elasticity, compressibility and can be bent. This field is very vast since there are wide range of materials around us.